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Dynamic dispersion medium

Despite this, the expected heat transfer coefficients obtainable in a fluidized bed are greater than those for forced convection in a gas (Ditchev and Richardson, 1999) although not as high as in the dynamic dispersion medium (DDM) method described by these authors. Comparative data are presented in Table 3.3. [Pg.94]

The flow behavior of the polymer blends is quite complex, influenced by the equilibrium thermodynamic, dynamics of phase separation, morphology, and flow geometry [2]. The flow properties of a two phase blend of incompatible polymers are determined by the properties of the component, that is the continuous phase while adding a low-viscosity component to a high-viscosity component melt. As long as the latter forms a continuous phase, the viscosity of the blend remains high. As soon as the phase inversion [2] occurs, the viscosity of the blend falls sharply, even with a relatively low content of low-viscosity component. Therefore, the S-shaped concentration dependence of the viscosity of blend of incompatible polymers is an indication of phase inversion. The temperature dependence of the viscosity of blends is determined by the viscous flow of the dispersion medium, which is affected by the presence of a second component. [Pg.611]

Fig. 10. Concentration dependence of a modulus in the region of low-frequency plateau (i.e. yield stress , measured by a dynamic modulus). Dispersion medium poly (butadiene) with M = 1.35 x 105 (7), silicone oil (2) polybutadiene with M = 1 x I04 (3). The points are taken from Ref. [6], The straight line through these points is drawn by the author of the present paper. In the original work the points are connected by a curve in another manner... Fig. 10. Concentration dependence of a modulus in the region of low-frequency plateau (i.e. yield stress , measured by a dynamic modulus). Dispersion medium poly (butadiene) with M = 1.35 x 105 (7), silicone oil (2) polybutadiene with M = 1 x I04 (3). The points are taken from Ref. [6], The straight line through these points is drawn by the author of the present paper. In the original work the points are connected by a curve in another manner...
Here

l and Dy are the coefficients of hydro-dynamic dispersion (cm2 s-1) in the longitudinal (along the flow) and transverse (across the flow) directions. Parallel equations are written for components w, k, and m, in terms of Cw, Q, and Cm, as defined in the previous section. By these equations, we see that dispersion transports a component from areas of high to low concentration, working to smooth out the component s distribution. [Pg.289]

An important example of this phenomenon is to be found in the ageing of colloidal dispersions (often referred to as Ostwald ripening). In any dispersion there exists a dynamic equilibrium whereby the rates of dissolution and deposition of the dispersed phase balance in order that saturation solubility of the dispersed material in the dispersion medium be maintained. In a polydispersed sol the smaller particles will have a greater solubility than the larger particles and so will tend to dissolve, while the larger particles will tend to grow at their expense. In... [Pg.68]

Even dynamic measurements have been made on mixtures of carbon black with decane and liquid paraffin [22], carbon black suspensions in ethylene vinylacetate copolymers [23], or on clay/water systems [24,25]. The corresponding results show that the storage modulus decreases with dynamic amplitude in a manner similar to that of conventional rubber (e.g., NR/carbon blacks). This demonstrates the existence and properties of physical carbon black structures in the absence of rubber. Further, these results indicate that structure effects of the filler determine the Payne-effect primarily. The elastomer seems to act merely as a dispersing medium that influences the magnitude of agglomeration and distribution of filler, but does not have visible influence on the overall characteristics of three-dimensional filler networks or filler clusters, respectively. The elastomer matrix allows the filler structure to reform after breakdown with increasing strain amplitude. [Pg.4]

The authors have also applied the method of molecular dynamics (see Chapter III,4) for the investigation of peculiarities in the formation and rupture of coagulation contacts at the atomic-molecular level [29], It was established that at the nano-level under the conditions of a complete lyophilicity (macroscopically, at extremely low interfacial tension at solid-liquid interface) the particle did not always readily separate from the substarate, because its separation required that a particular gap was to be formed before the dispersion medium could penetrate underneath the particle and fill this gap. This means that molecular attractive forces had to be mostly overcome before the work of wetting could be performed, which required either the work of external forces or waiting for a long period of time for a suitable fluctuation. Periodic oscillations of force, experimentally observed by J. Israelachvili [30], were also present at several molecular distances. [Pg.676]

Foam is a disperse system in which the dispersed phase is a gas (most commonly air) and the dispersion medium is a liquid (for aqueous foams, it is water). Foam structure and foam properties have been a subject of a number of comprehensive reviews [6, 17, 18]. From the viewpoint of practical applications, aqueous foams can be, provisionally, divided into two big classes dynamic (bubble) foams which are stable only when gas is constantly being dispersed in the liquid 2) medium and high-expansion foams capable of maintaining the volume during several hours or even days. In general, the basic surface science rules are established in foam models foam films, monodisperse foams in which the dispersed phase is in the form of spheres (bubble foams) or polyhedral (high-expansion foams). Meanwhile, real foams are considerably different from these models. First of all, the main foam structure parameters (dispersity, expansion, foam film thickness, pressure in the Plateau-Gibbs boarders) depend... [Pg.516]

The important factor influencing on specific surface area of phase interface is deformation of drops (bubbles) surface that in general case is caused by dynamic head under the effect of turbulent pulsations of disperse medium rate and (or) phases movement rate because of the difference in their densities. In this case the minimal size of dispersion phase particles dcr undergoing to deformation may be calculated from the ratio characterizing stability of phase interface (1.23) and (1.24). [Pg.78]

Suspension systems of sticky slurry and paste-like liquid explosives with solid particles, based on the dispersion of suspended solid particles, should belong to suspension or coarse multiphase systems in colloid chemistry. In these suspension systems, the main issue is its dynamic instability, because the density of the dispersed particles and the density of the dispersion medium are different (generally, the density particle is greater than that of the medium), settlement or floating can occur with the role of gravitational field to separate the system, resulting in unevenness in composition and density of liquid explosive. Stability is the ability to overcome the so-called sink-and-float separation of two-phase components, therefore, within a certain period of use, the composition and density of explosive and other physical parameters remained unchanged and its properties are stable and reliable. [Pg.137]

One immediate effect of increasing the particle concentration in the emulsion is that the acoustic impedance, Zg, can no longer be approximated as equal to that of the dispersion medium. Since Eq. (1) remains valid at all concentrations commonly encountered, it is important that the correct value of Zg is used, so that the correct value of the dynamic mobility is obtained from the measured ESA signal. In principle, the value of Zg for the emulsion could be a complex function of the frequency and the properties of the suspension, but the exact behavior is of little consequence for measurements with the AcoustoSizer, since it measures the value at each frequency before calculating from ESA signal. [Pg.178]

Seki, K., Bagchi, B., TacMya, M. Dynamics of barrierless and activated chemical reactions in a dispersive medium within the fractional diffusion equation approach. J. Phys. Chem. B 112(19), 6107-6113 (2008). http //dx.doi.org/10.1021/Jp076753q... [Pg.442]

An important factor for the specific interface area is the deformation of droplets (bubbles), which is generally determined by the dynamic influx caused by turbulent pulsations from the dispersion medium, and/or the ratio of phase rates, as a result of their different densities (gravitation component). The minimal size d of dispersed phase particles undergoing deformation can be, in this case, calculated using the equation which characterises the stability of the interphase boundary. [Pg.55]

In emulsion pol)rmerizations, the dispersion medium, for monomer droplets and pol)rmer particles, is generally water as well as liquids other than water. Water is cheap, inert and environmentally friendly. It provides an excellent heat transfer and low viscosity. It also acts as the medium of transfer of monomer from droplets to particles, the locus of initiator decomposition and oligomer formation, the medium of dynamic exchange of emulsifier between the phases, and the solvent for emulsifier, initiator, and other ingredients. [Pg.40]

Similarly, the average energy allocated in diffraction through the quantum dynamic transfer is obtained for the propagated fields associated with the beta branch of DS in the dispersive medium (Biagini, 1990 Birau Putz, 2000) ... [Pg.611]

In this section, we discuss theoretical and computational studies that provide insights into structural correlations and dynamical behavior of species in CLs. Structural complexity is an inherent trait of CLs. Advanced fabrication aims to improve Pt utilization by enhancing the interfacial area of Pt with water in pores and with Nafion ionomer [12, 94—95], A practical way to achieve this is by mixing ionomer with dispersed Pt/C catalysts in the ink suspension prior to deposition to form a CL. The solubility of the ionomer depends upon the choice of a dispersion medium. This influences the microstructure and pore size distribution of the CL [95]. Self-organization of ionomer and carbon/Pt in the colloidal ink leads to the formation of phase-segregated agglomerated morphologies. [Pg.398]

To improve the structure-dynamics relationships of CLs, the effects of applicable solvents, particle sizes of primary carbon powders, wetting properties of carbon materials, and composition of the catalyst layer ink should be explored. These factors determine the complex interactions between Pt/carbon particles, ionomer molecules, and solvent molecules and, therefore, control the catalyst layer formation process. Mixing the ionomer with dispersed Pt/C catalysts in the ink suspension prior to deposition will increase the interfacial area between ionomer and Pt/C nanoparticles. The choice of a dispersion medium determines whether ionomer is to be found in the solubilized, colloidal, or precipitated forms. [Pg.403]

Within the scope of physical-chemical mechanics, various approaches are used to describe the mechanical properties of various liquid-like and solid-like bodies and materials. These include the methods of macro- and microrheology, and molecular dynamic experiments, allowing one to approach the problem at the molecular dimension. The combination of these approaches provides one with the means to analyze the properties of real disperse systems and with methods for controlling them. Special attention is devoted to the Rehbinder effect, that is, to the adsorption-related influence of the dispersion medium on the mechanical properties of solids. [Pg.372]


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